2016
DOI: 10.1080/17509653.2016.1172994
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A new approach for solving multi-objective transportation problems

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Cited by 18 publications
(16 citation statements)
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“…and conditions (18)- (22), and (24). where: L p is a metric for optimal solution, F(x) * j is the ideal value of criterion j (in the case of minimization this is the minimal value of criterion, F(x) * * j is the anti-ideal point for the j-th objective (in the case of minimization this is the maximal value of the solutions-max j F(x) j , p is a parameter that is used to present the attitude of the decision-maker with respect to compensation between deviations; p = 1 is the so-called street-block distance, or Manhattan distance; p = 2, it is represents the Euclidean distance; p = ∞, it is Tchebyshev distance, and correspond to min-max problem.…”
Section: Step 4: Multi-objective Optimizationmentioning
confidence: 99%
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“…and conditions (18)- (22), and (24). where: L p is a metric for optimal solution, F(x) * j is the ideal value of criterion j (in the case of minimization this is the minimal value of criterion, F(x) * * j is the anti-ideal point for the j-th objective (in the case of minimization this is the maximal value of the solutions-max j F(x) j , p is a parameter that is used to present the attitude of the decision-maker with respect to compensation between deviations; p = 1 is the so-called street-block distance, or Manhattan distance; p = 2, it is represents the Euclidean distance; p = ∞, it is Tchebyshev distance, and correspond to min-max problem.…”
Section: Step 4: Multi-objective Optimizationmentioning
confidence: 99%
“…Fuzzy mathematical programing was applied to solve the multi-objective problem. In [22], a new multi-objective approach with examples of two and three objectives was studied.…”
Section: Introductionmentioning
confidence: 99%
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